Julia Lieb

Publication Activity (10 Years)

Years Active: 2014-2024
Publications (10 Years): 32

Top Topics

Viterbi Algorithm

Probability Estimates

Convolutional Codes

Top Venues

Adv. Math. Commun.

IEEE Trans. Inf. Theory

Publications

Zita Abreu, Julia Lieb, Raquel Pinto, Joachim Rosenthal
Criteria for the construction of MDS convolutional codes with good column distances. Adv. Math. Commun. 18 (2) (2024)
Sebastian Heri, Julia Lieb, Joachim Rosenthal
Self-Dual Convolutional Codes. IEEE Trans. Inf. Theory 70 (2) (2024)
Zita Abreu, Julia Lieb, Michael Schaller
An Improved Viterbi Algorithm for a Class of Optimal Binary Convolutional Codes. CoRR (2024)
Gianira N. Alfarano, Anina Gruica, Julia Lieb, Joachim Rosenthal
Convolutional codes over finite chain rings, MDP codes and their characterization. Adv. Math. Commun. 17 (1) (2023)
Julia Lieb, Raquel Pinto
A decoding algorithm for 2D convolutional codes over the erasure channel. Adv. Math. Commun. 17 (4) (2023)
Zita Abreu, Julia Lieb, Raquel Pinto, Joachim Rosenthal
Criteria for the construction of MDS convolutional codes with good column distances. CoRR (2023)
Zita Abreu, Julia Lieb, Joachim Rosenthal
Binary convolutional codes with optimal column distances. CoRR (2023)
Zita Abreu, Julia Lieb, Joachim Rosenthal
Binary convolutional codes with optimal column distances. ISIT (2023)
Julia Lieb, Simran Tinani
A Number Theoretic Approach to Cycles in LDPC Codes. CoRR (2022)
Sebastian Heri, Julia Lieb, Joachim Rosenthal
Self-Dual Convolutional Codes. CoRR (2022)
Julia Lieb, Joachim Rosenthal
Erasure decoding of convolutional codes using first-order representations. Math. Control. Signals Syst. 33 (3) (2021)
Julia Lieb, Diego Napp, Raquel Pinto
List decoding of convolutional codes over integer residue rings. Finite Fields Their Appl. 72 (2021)
Gianira N. Alfarano, Julia Lieb, Joachim Rosenthal
Construction of LDPC convolutional codes via difference triangle sets. Des. Codes Cryptogr. 89 (10) (2021)
Gianira N. Alfarano, Anina Gruica, Julia Lieb, Joachim Rosenthal
Convolutional codes over finite chain rings, MDP codes and their characterization. CoRR (2021)
Julia Lieb, Diego Napp, Raquel Pinto
List decoding of Convolutional Codes over integer residue rings. CoRR (2020)
Gianira N. Alfarano, Julia Lieb, Joachim Rosenthal
Construction of LDPC convolutional codes via difference triangle sets. CoRR (2020)
Julia Lieb, Raquel Pinto, Joachim Rosenthal
Convolutional Codes. CoRR (2020)
Gianira N. Alfarano, Julia Lieb
A simplified criterion for MDP convolutional codes. CoRR (2020)
Julia Lieb, Joachim Rosenthal
Erasure decoding of convolutional codes using first order representations. CoRR (2020)
Paulo José Fernandes Almeida, Julia Lieb
Complete j-MDP Convolutional Codes. IEEE Trans. Inf. Theory 66 (12) (2020)
Julia Lieb, Raquel Pinto
A decoding algorithm for 2D convolutional codes over the erasure channel. CoRR (2020)
Gianira N. Alfarano, Julia Lieb, Joachim Rosenthal
Construction of Rate (n-1)/n Non-Binary LDPC Convolutional Codes via Difference Triangle Sets. CoRR (2020)
Gianira Nicoletta Alfarano, Julia Lieb, Joachim Rosenthal
Construction of Rate (n - 1 )/n Non-Binary LDPC Convolutional Codes via Difference Triangle Sets. ISIT (2020)
Julia Lieb, Diego Napp, Raquel Pinto
Robust low-delay Streaming PIR using convolutional codes. CoRR (2019)
Julia Lieb, Raquel Pinto
Constructions of MDS convolutional codes using superregular matrices. CoRR (2019)
Julia Lieb
Necessary field size and probability for MDP and complete MDP convolutional codes. Des. Codes Cryptogr. 87 (12) (2019)
Paulo José Fernandes Almeida, Julia Lieb
Constructions of (2, 1, 2) complete j-MDP convolutional codes. CoRR (2019)
Julia Lieb
Necessary Field Size and Probability for MDP and Complete MDP Convolutional Codes. CoRR (2018)
Julia Lieb
The probability of primeness for specially structured polynomial matrices over finite fields with applications to linear systems and convolutional codes. Math. Control. Signals Syst. 29 (2) (2017)
Julia Lieb
Complete MDP convolutional codes. CoRR (2017)
Julia Lieb
The Probability of Reachability for a Parallel Connected Linear System over a Finite Field, Calculated by a Formula for the Number of Mutually Left Coprime Polynomial Matrices. CoRR (2016)
Uwe Helmke, Jens Jordan, Julia Lieb
Probability estimates for reachability of linear systems defined over finite fields. Adv. Math. Commun. 10 (1) (2016)
Uwe Helmke, Jens Jordan, Julia Lieb
Reachability of Random Linear Systems over Finite Fields. ICMCTA (2014)